Double Your Savings
Naveen Kumar
| 30-12-2025

· News team
The dream of watching savings quietly double while life goes on is more realistic than it seems.
One simple mental shortcut, the Rule of 72, helps estimate how long that doubling might take and shows why compounding, costs, and taxes matter so much. It is not a guarantee, but it is a powerful planning tool.
What the Rule of 72 Does
The Rule of 72 is a quick way to estimate how long it takes an investment to double in value at a given annual return. The idea is straightforward: divide 72 by the annual growth rate, expressed as a percentage (as a whole number, not a decimal). The answer is the approximate number of years needed for doubling.
If a portfolio grows at 6% per year, the math is 72 ÷ 6 = 12. That suggests the money will roughly double in about twelve years. If the same portfolio earns 8% annually, the calculation is 72 ÷ 8 = 9 years. A seemingly small difference in return can shave three full years off the doubling time.
Using The Formula
The Rule of 72 is not exact, but it is often reasonably close for moderate return ranges. It allows investors to compare choices quickly without a calculator full of exponents. Evaluating a savings account earning 2% versus a diversified fund expected to earn 7% becomes easier when timelines are made obvious.
At 2% growth, 72 ÷ 2 = 36 years to double. At 7%, 72 ÷ 7 is a little over 10 years. That contrast highlights the opportunity cost of staying too conservative for long-term goals such as retirement or education funding. The rule turns abstract percentages into concrete timeframes most people can feel.
Power Of Compounding
Underlying the Rule of 72 is compound growth, which means earnings themselves begin to earn returns. In the early years, growth seems modest, but as the base gets larger, the numbers accelerate. This is why starting early is so valuable: time is the main ingredient compounding needs.
Consider a simple example. Start with 1,000 dollars growing at 7% annually. After one year the balance is 1,070 dollars. In year two, growth applies to 1,070, not just the original 1,000, leading to 1,145 dollars. Each year, the increase itself grows, creating a snowball effect.
Reinvested dividends and interest payments magnify this effect. Instead of taking the cash out, leaving it in the account allows every distribution to become part of the base that earns the next round of returns. Over decades, this reinvested income is responsible for a large share of total gains.
Fees And Taxes
Unfortunately, compounding works in reverse when it comes to costs. Fees reduce the effective growth rate, stretching out the time it takes to double money under the Rule of 72. Even fractions of a percentage point can add up significantly over twenty or thirty years.
Imagine an exchange-traded fund that earns 8% before expenses but charges a 1% annual fee. The investor actually experiences a 7% return. Using the Rule of 72, 8% would double money in about nine years, while 7% pushes the doubling time to roughly ten years. One extra year per doubling can mean a much smaller nest egg over a career.
John C. Bogle, an investor and author, writes, “In investing, you get what you don’t pay for.”
Taxes can also drag on compounding. Investments that frequently distribute interest or short-term gains may generate income taxed at higher rates each year. Holding funds in tax-advantaged accounts such as retirement plans or choosing tax-efficient index funds in taxable accounts can help keep more of the return compounding instead of being paid out in taxes.
Improving Your Rate
The Rule of 72 highlights a key question: what can reasonably be done to nudge the effective rate of return higher without taking reckless risks? For most investors, the answers are less about clever stock picks and more about basic structure.
Allocating enough of the portfolio to growth assets such as broad stock index funds is one step. Keeping fund expense ratios low is another. Avoiding unnecessary trading, which can trigger taxes and extra costs, also helps. Together, these choices may raise the long-term rate by one or two percentage points, which the Rule of 72 shows can dramatically shorten doubling time.
Beyond Returns
While the rule focuses on growth rate, contributions matter just as much. Consistently adding new money can amplify compounding far beyond what an initial lump sum can achieve alone. Automatic monthly investments keep the process moving even when markets feel uncertain.
For example, saving 300 dollars per month in a diversified fund returning 7% annually can build a much larger balance over twenty years than a one-time deposit that is never increased. The Rule of 72 helps set expectations for how fast each block of contributions may grow, but discipline and regular saving supply the fuel.
Planning With 72
The rule can be used in reverse as well. If a goal is twenty years away and the current portfolio needs to double twice in that period, that implies a certain required rate. Two doublings mean multiplying by four. To achieve that in twenty years, each doubling must occur roughly every ten years, suggesting a rate near 7% (since 72 ÷ 7 ≈ 10).
This is only an estimate and does not replace a detailed financial plan. Markets are unpredictable, returns will vary year to year, and no formula guarantees success. Even so, the Rule of 72 offers a quick reality check: are assumed returns high enough to reach the target, and are they reasonable given the level of risk taken?
Conclusion
The Rule of 72 turns the abstract idea of compounding into something tangible: a rough countdown to doubling savings. Used alongside smart choices—steady contributions, low fees, and mindful tax planning—it becomes a practical guide rather than a party trick. Used consistently, it can help set realistic expectations and keep long-term decisions grounded in simple math.